The Mathematics Honours specialisation is intended for students who have a foundational knowledge of the field and are interested in undertaking an independent research project under the direction of a supervisor. The Honours specialisation is usually taken full time for two consecutive semesters and includes research training, in-depth analysis of contemporary topics, and a substantial research project culminating in the production of a thesis. The Honours specialisation is a solid foundation in the basics of research and can provide either a pathway to a PhD or entry to careers in finance, education, public service, or technology.

## Learning Outcomes

Plan and engage in an independent and sustained critical investigation of a chosen research topic to generate new knowledge in an area of mathematics.

Systematically evaluate relevant theory and concepts in mathematics, relate these to appropriate methodologies and evidence, and draw appropriate conclusions.

Demonstrate capacity for mathematical reasoning through analysing, proving, and explaining concepts from the chosen research area.

Communicate and explain complex concepts clearly and effectively to a variety of audiences.

## Other Information

Student can apply to enrol in 6000 or 8000 coded mathematics courses with the approval of the convener

MATH4201 and MATH4349 may be repeated for credit with a transcript notation to indicate the topic.

For more information on Honours year in Science, please visit:

http://science.anu.edu.au/study/bachelor-degrees/honours-year

For more information on how to apply for Honours in Science include deadlines, please visit:

http://science.anu.edu.au/study/how-apply/honours-year-application

## Relevant Degrees

- Bachelor of Applied Data Analytics (Honours) (HADAN)
- Bachelor of Arts (Honours) (HART2)
- Bachelor of Arts (Honours) (HARTS)
- Bachelor of Biotechnology (Honours) (HBIOT)
- Bachelor of Environment and Sustainability Advanced (Honours) (AENSU)
- Bachelor of Environmental Studies (Honours) (HENVS)
- Bachelor of Genetics (Honours) (HGENE)
- Bachelor of Mathematical Sciences (Honours) (HMASC)
- Bachelor of Medical Science (Honours) (HMEDS)
- Bachelor of Philosophy (Honours) - Science (APHSC)
- Bachelor of Philosophy (Honours) / Bachelor of Science (Honours) - ANU as home institution (APNSC)
- Bachelor of Science (Advanced) (Honours) (ASCAD)
- Bachelor of Science (Honours) (HSC)

## Admission Requirements

1. Satisfaction of the admission requirements described in the relevant honours plan

2. Eight 2000 and 3000- level courses in the subject area mathematics with at least four 3000-level courses or equivalent with a weighted average mark equivalent to an ANU 70 per cent calculated from the 36 units (i.e. 0.75 EFTSL) of courses in the discipline Mathematics, excluding 1000-level courses (i.e. introductory undergraduate courses), with the highest marks.

3. written consent of an identified supervisor for the research project

## Cognate Disciplines

Mathematics, physics, statistics, computer science

## Requirements

This Honours specialisation requires the completion of 48 units, which must consist of:

*24 units from the completion of the following course:*

MATH4005 - Thesis and Presentations in Mathematics (24 units) (Must be taken more than once over two consecutive semesters)

*24 units from completion of courses from the following list:*

MATH4201 - Topics in Computational Maths Honours (6 units)

MATH4202 - Theory of Partial Differential Equations Honours (6 units)

MATH4204 - Algebraic Topology Honours (6 units)

MATH4349 - Special Topics in Mathematics (6 units)

HONS4602 Final Honours Grade will be used to calculate the class of Honours and the mark. It will be calculated using the formula: S (mark x units) / S units, giving NCN and WN a nominal mark of zero

**Note:**

MATH4201 Topics in Computational Maths Honours, which may be undertaken more than once, in a different topic in each instance

MATH4349 Special Topics in Mathematics, which may be undertaken more than once, in a different topic in each instance

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